The logarithm will be:

asked 2021-08-13

Write the following logarithms in terms of the natural logarithm. Then use a calculator to find the value of the logarithm, rounding your result to four decimal places.

\(\displaystyle{{\log}_{{{2}}}{\left\lbrace{15}\right\rbrace}}\)

\(\displaystyle{{\log}_{{{2}}}{\left\lbrace{15}\right\rbrace}}\)

asked 2021-10-22

a. \(\ln\left(\frac{e^3x^2}{\sqrt[3]{y}}\right)\)

b. \(\displaystyle{\log{{\left({\frac{{{100}}}{{{\left({x}^{{2}}-{y}^{{2}}\right)}^{{5}}}}}\right)}}}\)

asked 2021-08-18

Please, write the logarithm as a ratio of common logarithms and natural logarithms.

\(\displaystyle\frac{{\log}_{{1}}}{{4}}{\left(х\right)}\)

a) common logarithms

b) natural logarithms

\(\displaystyle\frac{{\log}_{{1}}}{{4}}{\left(х\right)}\)

a) common logarithms

b) natural logarithms

asked 2021-08-21

Please, write the logarithm as a ratio of common logarithms and natural logarithms.

\(\displaystyle{{\log}_{{x}}{\left(\frac{{3}}{{10}}\right)}}\)

a) common logarithms

b) natural logarithms

\(\displaystyle{{\log}_{{x}}{\left(\frac{{3}}{{10}}\right)}}\)

a) common logarithms

b) natural logarithms

asked 2021-08-10

Please, write the logarithm as a ratio of common logarithms and natural logarithms.

\(\displaystyle{{\log}_{{x}}{\left(\frac{{3}}{{7}}\right)}}\)

a) common logarithms

b) natural logarithms

\(\displaystyle{{\log}_{{x}}{\left(\frac{{3}}{{7}}\right)}}\)

a) common logarithms

b) natural logarithms

asked 2021-08-14

Please, write the logarithm as a ratio of common logarithms and natural logarithms.

\(\displaystyle{{\log}_{{9}}{\left({69}\right)}}\)

a) common logarithms

b) natural logarithms

\(\displaystyle{{\log}_{{9}}{\left({69}\right)}}\)

a) common logarithms

b) natural logarithms

asked 2021-08-13

Please, write the logarithm as a ratio of common logarithms and natural logarithms.

\(\displaystyle\frac{{\log}_{{1}}}{{7}}{\left({4}\right)}\)

a) common logarithms

b) natural logarithms

\(\displaystyle\frac{{\log}_{{1}}}{{7}}{\left({4}\right)}\)

a) common logarithms

b) natural logarithms